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首页> 外文期刊>Journal of automation and information sciences >Convergence of a Matrix Gradient Algorithm of Solution of Extremal Problem under Constraints
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Convergence of a Matrix Gradient Algorithm of Solution of Extremal Problem under Constraints

机译:约束下极值问题解的矩阵梯度算法的收敛性

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摘要

A matrix regularizing algorithm of solution o an ill-posed extremal problem is proposed. This problem arises in solution of the inverse problem of radiation (field) for the linear controlled object (CO), whose mathematical model is represented by a matrix algebraic equation. Dimensions of matrices of input and output variables can be arbitrary, the matrix of CO parameters is known approximately; it can be degenerate and ill-conditioned. Sufficient conditions of asymptotic convergence of the algorithm to the matrix extremal of the smoothing functional are proved. This extremal is an approximate solution of the original extremal problem.
机译:提出了不适定极值问题的矩阵正则化算法。这个问题是在解决线性受控对象(CO)的辐射(场)反问题的过程中产生的,线性对象的数学模型由矩阵代数方程表示。输入和输出变量矩阵的尺寸可以是任意的,CO参数的矩阵大约是已知的。它可能会退化和疾病。证明了算法到平滑函数的矩阵极值的渐近收敛的充分条件。该极值是原始极值问题的近似解。

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